#GLF 1.0
#D log(t)^2
#D Population in generation t is asymptotic to
#D (5 log(t)^2)/(3 log(2)^2).  More specifically, for
#D n>=2,  the population in generation  960*2^n  is
#D 5n^2/3 + 60n + 1875 + (if  n mod 3 = 0  then 0 else 25/3).
#D This uses a caber tosser, a modified block pusher, and a toggleable
#D p120 gun.  Each glider from the caber tosser turns on the gun and
#D causes the block pusher to go through one cycle (sending out a
#D salvo and awaiting the return gliders).  When the cycle is
#D complete, the gun is turned back off.
#D Dean Hickerson, dean@ucdmath.ucdavis.edu  4/24/92
x = -109, y = -145, width = 218, height = 276
120bobo$120bo3bo$104bo19bo$102b4o19bo10boo$103boboo17bo10bo$96boo3bobo
b3o12bo3bo9bo12boo$96bo6boboo13bobo11bo13bo$102b4o28bo15boo$104bo30bo
14b3o6bo$119boo15boo12boo6boo$119bo28bo$147boo$115boo$115bo$103bo9bobo
$102bobo8boo$92boo7boboo43boo$91bobo6booboo44bo$90bo6b3oboboo44bobo5b
oo$81boo7bobbobbobbobbobo10bo34boo5bobo$81bo8bo6boo4bo10boo44bo11bobo$
91bobo63bobbo10bobbo$92boo21bo44bo9boo$104boo8bobo32bo7bobo8boo3bo9bo$
86boo16bo8bobbo32boo6boo11boo10boo$86bo25bobbo16bo38bobbo$107boo19boo
bboob3o11bo22bobo$107bo7bo12bo5b4o10bobo$114boo16boo14bobbo$149bobbo$
125boo$126bo22bo$126bobo8boo10boo$84boo3boo36boo7b3o$84bo5bo42boboo9b
oo30bo$133bobbo10bo29b4o$85bo3bo43boboo13boo8bobo13boobo5boo$86b3o47b
3o12bo6bo3bo12b3obobo4bo$100bo11bo24boo19bo17boobo$100b3o10bo43bo19b4o
$103bo7b3o44bo19bo$102boo49boo3bo3bo$152bobo5bobo$152bo$89bo61boo$87b
ooboo36boo$105bo22bo$86bo5bo11b3o$104b3o$86boo3boo$102boo3boo63bo24boo
$102bo5bo63boo23bo$155bo17boo13boo5bobo$153b3o7boo8b3o11b3o5boo$152bo
10bo9boo9boboo$152boo18boo10bobbo$172bo11boboo$187b3o$90bo97boo5boo$
89boo13bo91bo$104boo$208boo$115bo92bo$115b3o29boo3boo$92b4o22bo29b5o$
91bo8bo16boo29booboo42bo$91bo3boobboo47booboo41b3o$86boo4bobbo53b3o42b
3o$86bo$192boo3boo$109bo82bo5bo$107b3o42boo55bo$85b3o18bo10boo3boo28bo
55b3o$85b3o18boo10b5o30b3o37bo13b5o$84bo3bo30b3o33bo36boo12boo3boo$77b
oo4bo5bo30bo29bo41bobo12b5o$77bo6bo3bo61boo55bo3bo$85b3o16bo21boo22boo
56bobo$103b3o19bobo23bo57bo$103b3o19bo$124boo$101boo3boo103bo$101bo5bo
101booboo$121bo68boo3boo7bo$75boo3boo38boo81bo4bo5bo$75bo5bo20bo88bo3b
o7b3o$101boo89b3o13boo3boo$76bo3bo20bobo88b3o$58bo18b3o$57bo30bo$53bo
bbo4bo25b3o100boo$52boobobboboo24b5o100bo$48bo7boo27bobobobo96b3o$47b
oo36boo3boo96bo$64boo$64bo34boo3boo$65bo$64boo34bo3bo58boo49bo$73boo
26b3o58bobo48b3o$74bo5bo20b3o60bo47b5o$79b3o115boo12bobobobo$78b5o5bo
104b4o5bo8boo3boo$77boo3boo3boo104b3oboobboo$78b5o115bo$78bo3bo18bo$
79bobo19boo109boo$80bo54boo74boo$136bo76bo3$77bo$5boo69b3o$5bo70b3o$
174bo34boo3boo$74boo3boo92bo36b5o$74bo5bo52boo3boo33b3o34booboo$133bo
5bo70booboo$187boo22b3o$134bo3bo48bo$135b3o$4b3o$3bo3bo206boo$bbo5bo
205bo$bbooboboo206b3o$217bo$133boo$5bo128bo$4bobo124b3o$4bobo65boo3boo
52bo11bo$4boo136boo$3bo69bo3bo64bobo$bb3o69b3o$bo3bo68b3o$ob3obo$b5o$
72boo$73bo70bo$70b3o68b4o$70bo69b4o$133boo5bobbo$133bo6b4o$114boo25b4o
7boo$114bo29bo7bobo$154bo$154boo4$3boo3boo$3bobobobo$4b5o$5b3o3boo$6bo
3bobo99boo3boo$12bo$113bo3bo$114b3o$114b3o4$7b3o$6booboo91bo$6booboo
90bo15bo$6b5o40boo43boobbo4bo10b3o$5boo3boo38bobo30bo13bobobboboo10b3o
$52bo28b3o3bo12boo$80bo5bobo25boo3boo$80boo5bo26bo5bo4$91bo25boo$91b3o
22boo$9bo84bo$8boo68bo14boo19bo$77b3o33bobo$24boo50b5o31bo3bo$23b3o49b
oo3boo31b3o$22bobobbo3bo12bo31b5o30boo3boo$22boobboobboo11boo31bo3bo$
17boo7boo15boo32bobo13boo3boo$17bo25bo34bo14boo3boo$94b5o$40bo54bobo$
38b3o35bo$17bo19bo36booboo16b3o$15bo3bo17boo$15b5o53bo5bo$14boo3boo$
15b5o53boo3boo$16b3o15b3o$17bo$34bobo75bo$21boo10b5o73b3o$20bobo9boo3b
oo59bo11b5o$22bo9boo3boo58b3o9boo3boo$78boo16b5o$78bo16boo3boo$32boo
45b3o$32bobo46bo$32bo$$18b3o31bo$17bo3bo30boo57bo$111boo$16bo5bo75boo$
16boo3boo76bo3$30boo3boo$32b3o9bo11b3o$31bo3bo8boo8bobbo$32bobo18bo$
33bo20bobo$20bo59boo$19boo9boo47bobo$31bo48bo14boo3boo$28b3o$28bo7bo
59bo3bo$36boo59b3o$97b3o3$96bo$95b3o$37boo55bo3bo$37bobo34bo21bo$30b3o
4boboo32boo18bo5bo$38boo31bobbo18bo5bo$38bo55bo3bo$71bobo21b3o$72bo$$
64b3o$64bobbo$63bo$66boo14b3o$62bo3bo13bobbo$49bo14boo13bo$33bo15b3o
28bobo13bo$33booboo10booboo43boo$31bobbo$29bo6bo14boo$29bo3bobbo14bo$
27b3obb4o14boo$28boobbobbo14bo$29bo3bo15b3o$30b3obo12bob3o$31b3o13bo
42bo$32bo9bo4bo42boo$39boobo$37boo$35bobbobboo$34boboboobboo$33b3oboo$
34boo5bo$35bo46bo$36b5o41boo$37boo$38bo5$74bo$59bo14boo$59booboo$57bo
bbo$55bo6bo$55bo3bobbo$53b3obb4o$54boobbobbo$55bo3bo$56b3obo$57b3o$58b
o!
